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    <title>E-Archivo Community:</title>
    <link>http://hdl.handle.net/10016/12</link>
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        <rdf:li rdf:resource="http://hdl.handle.net/10016/17143" />
        <rdf:li rdf:resource="http://hdl.handle.net/10016/17065" />
        <rdf:li rdf:resource="http://hdl.handle.net/10016/17015" />
        <rdf:li rdf:resource="http://hdl.handle.net/10016/16996" />
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    <dc:date>2013-06-19T20:48:27Z</dc:date>
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  <item rdf:about="http://hdl.handle.net/10016/17143">
    <title>Parameter uncertainty in multiperiod portfolio optimization with transaction costs</title>
    <link>http://hdl.handle.net/10016/17143</link>
    <description>Title: Parameter uncertainty in multiperiod portfolio optimization with transaction costs
Author(s): Miguel, Victor de; Martín Utrera, Alberto; Nogales, Francisco J.
Abstract: We study the impact of parameter uncertainty in multiperiod portfolio selection with trading costs. We analytically characterize the expected loss of a multiperiod investor, and we find that it is equal to the product of two terms. The first term corresponds with the single-period utility loss in the absence of transaction costs, as characterized by Kan and Zhou (2007), whereas the second term captures the multiperiod effects on the overall utility loss. To mitigate the impact of parameter uncertainty, we propose two multiperiod shrinkage portfolios. The first multiperiod shrinkage portfolio combines the Markowitz portfolio with a target portfolio. This method diversifies the effects of parameter uncertainty and reduces the risk of taking inefficient positions. The second multiperiod portfolio shrinks the investor's trading rate. This novel technique smooths the investor trading activity and it also may help to considerably reduce the impact of parameter uncertainty. Finally, we test the out-of-sample performance of our considered portfolio strategies with simulated and empirical datasets, and we find that ignoring transaction costs, parameter uncertainty, or both, results into large losses in the investor's performance</description>
    <dc:date>2013-05-31T22:00:00Z</dc:date>
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  <item rdf:about="http://hdl.handle.net/10016/17065">
    <title>The change-point problem and segmentation of processes with conditional heteroskedasticity</title>
    <link>http://hdl.handle.net/10016/17065</link>
    <description>Title: The change-point problem and segmentation of processes with conditional heteroskedasticity
Author(s): Badagián, Ana; Kaiser, Regina; Peña, Daniel
Abstract: In this paper we explore, analyse and apply the change-points detection and location procedures to conditional heteroskedastic processes. We focus on processes that have constant conditional mean, but present a dynamic behavior in the conditional variance and which can also be affected by structural changes. Thus, the goal is to explore, analyse and apply the change-point detection and estimation methods to the situation when the conditional variance of a univariate process is heteroskedastic and exhibits change-points. Based on the fact that a GARCH process can be expressed as an ARMA model in the squares of the variable, we propose to detect and locate change-points by using the Bayesian Information Criterion as an extension of its application in linear models. The proposed procedure is characterized by its computational simplicity, reducing difficulties of the change-point detection in the complex non-linear processes. We compare this procedure with others available in the literature, which are based on cusum methods (Inclán and Tiao (1994), Kokoszka and Leipus (1999), Lee et al. (2004)), informational approach (Fukuda, 2010), minimum description length principle (Davis and Rodriguez-Yam (2008)), and the time varying spectrum (Ombao et al (2002)). We compute the empirical size and power properties by Monte Carlo simulation experiments considering several scenarios. We obtained a good size and power properties in detecting even small magnitudes of change and for low levels of persistence. The procedures were applied to the S\&amp;P500 log returns time series, in order to compare with the results in Andreou and Ghysels (2002) and Davis and Rodriguez-Yam (2008). Changepoints detected by the proposed procedure were similar to the breaks found by the other procedures, and their location can be related with the Southeast Asia financial crisis and with other known financial events.</description>
    <dc:date>2013-05-31T22:00:00Z</dc:date>
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  <item rdf:about="http://hdl.handle.net/10016/17015">
    <title>New isometry of Krall-Laguerre orthogonal polynomials in martingale spaces</title>
    <link>http://hdl.handle.net/10016/17015</link>
    <description>Title: New isometry of Krall-Laguerre orthogonal polynomials in martingale spaces
Author(s): Huertas, E. J.; Torrado, Nuria; Leisen, Fabrizio
Abstract: In this paper we study how an inner product derived from an Uvarov transformation of the Laguerre weight function is used in the orthogonalization procedure of a sequence of martingales related to a Levy process. The orthogonalization is done by isometry. The resulting set of pairwise strongly orthogonal martingales involved are used as integrators in the so-called chaotic representation property</description>
    <dc:date>2013-04-30T22:00:00Z</dc:date>
  </item>
  <item rdf:about="http://hdl.handle.net/10016/16996">
    <title>Multiperiod portfolio selection with transaction and market-impact costs</title>
    <link>http://hdl.handle.net/10016/16996</link>
    <description>Title: Multiperiod portfolio selection with transaction and market-impact costs
Author(s): Miguel, Víctor de; Mei, Xiaoling; Nogales, Francisco J.
Abstract: We carry out an analytical investigation on the optimal portfolio policy for a multiperiod mean-variance investor facing multiple risky assets. We consider the case with proportional, market impact, and quadratic transaction costs. For proportional transaction costs, we find that a buy-and-hold policy is optimal: if the starting portfolio is outside a parallelogram-shaped no-trade region, then trade to the boundary of the no-trade region at the first period, and hold this portfolio thereafter. For market impact costs, we show that the optimal portfolio policy at each period is to trade to the boundary of a state-dependent movement region. Moreover, we find that the movement region shrinks along the investment horizon, and as a result the investor trades throughout the entire investment horizon. Finally, we show numerically that the utility loss associated with ignoring transaction costs or investing myopically may be large</description>
    <dc:date>2013-04-30T22:00:00Z</dc:date>
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